{
  "annotation_id": "4359eb52-3b0a-409e-837b-b4e1a91ea76c",
  "date_created": "2026-03-02T18:02:50.814000Z",
  "date_modified": "2026-03-02T18:02:50.814000Z",
  "file_hash": "46e2cf2eec567c38c9424ad4fe96ff40036432b47fa835df08923005b2a4fe96",
  "private": false,
  "record": {
    "abstract": "A new integration scheme, combining the stability and the precision of usual\npseudo-spectral codes with the locality of finite differences methods, is\nintroduced. It turns out to be particularly suitable for the study of front and\ndisturbance propagation in extended systems. An application to the complex\nGinzburg-Landau equation shows the higher precision of this method with respect\nto spectral ones.",
    "arxiv_id": "solv-int/9511003",
    "authors": [
      "Alessandro Torcini",
      "Helge Frauenkron",
      "Peter Grassberger"
    ],
    "categories": [
      "solv-int",
      "nlin.SI"
    ],
    "title": "A Novel Integration Scheme for Partial Differential Equations: an   Application to the Complex Ginzburg-Landau Equation",
    "url": "https://arxiv.org/abs/solv-int/9511003"
  },
  "schema_id": "dorsal/arxiv",
  "source": {
    "execution_id": "2f01eafb-490a-4c65-a5c7-9c772e759c39",
    "id": "arXiv Dataset IDs",
    "type": "Model",
    "variant": "snapshot-2026-03-01",
    "version": "0.1.0"
  },
  "user_id": 1000002
}